Given a man is walking in a circular park , in one revolution he completes 314 m . If there is a man

in the opposite end of the diameter which is drawn from the point where the man is standing . Find

the minimum distance he has to walk to meet his friend who is sitting on the described point ?

Open in App

Solution

If the man has to cover minimum distance, he has to walk along the diameter.

Circumference of the circle = 314 m

Radius of the given circle =(314/ $2 \times (π$ )

= 50 m

Diameter = (2)*(50) = 100 m

Suggest Corrections

Similar questions

Given a man is walking in a circular park , in one revolution he completes 314 m . If there is a man in the opposite end of the diameter which is drawn from the point where the man is standing . Find the minimum distance he has to walk to meet his friend who is sitting on the described point ? [3 MARKS]

A man is walking in a circular park. In one round he completes 314 m. If there is a man at the opposite end of the diameter which is drawn from the point where the man is standing. Find the minimum distance he has to walk to meet his friend who is sitting at the described point? Also, find the area of the circular park. Take $π = 3.14$ [3 MARKS]

Consider the situation of the previous problem. The man has to reach the other shore at the point, directly opposite to his starting point. If he reaches the other shore somewhere else, he has to walk down to this point. Find the minimum distance that he has to walk.

ram goes for a morning walk in a circular park of diameter. he completes one revolution of the park in 4 mins.find his velocity and speed after 22 mins

The dimensions of a public park are as shown. There are two paths in the park one along the perimeter and one along the interior square. A man goes for a walk in the morning. He walks three complete rounds along the outer perimeter and two complete rounds along the square perimeter. What is the total distance he covers during his morning walk?

Join BYJU'S Learning Program

Given a man is walking in a circular park , in one revolution he completes 314 m . If there is a man in the opposite end of the diameter which is drawn from the point where the man is standing . Find the minimum distance he has to walk to meet his friend who is sitting on the described point ?

If the man has to cover minimum distance, he has to walk along the diameter. Circumference of the circle = 314 m Radius of the given circle =(314/2×(π) = 50 m Diameter = (2)*(50) = 100 m

Given a man is walking in a circular park , in one revolution he completes 314 m . If there is a man

in the opposite end of the diameter which is drawn from the point where the man is standing . Find

the minimum distance he has to walk to meet his friend who is sitting on the described point ?

If the man has to cover minimum distance, he has to walk along the diameter.

Circumference of the circle = 314 m

Radius of the given circle =(314/ $2 \times (π$ )

= 50 m

Diameter = (2)*(50) = 100 m